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This worksheet appears to focus on scaling and ratios based on the content and the given problems:

1. **Problem d**: 
   - The figure is drawn on a grid, and the task likely involves comparing or scaling the figure based on the grid squares.
   - There's a formula written beside the grid, \(\frac{y}{x} = \text{Scale} \), with \(y\) representing a new dimension and \(x\) representing the original dimension.
   
   You may need to determine the scale factor of the shapes on the grid (perhaps the larger shape is a scaled version of the smaller shape).

2. **Problem e**: 
   - This appears to be a problem involving proportional relationships.
   - The ratio between the lengths of two rectangles (1 to 6) is compared to another ratio involving 2.5 and an unknown length (15).
   
   To solve for the missing length, set up a proportion based on the known values:
   \[
   \frac{1}{6} = \frac{2.5}{15}
   \]

Do you need more explanation on these problems, or should I proceed with the solution for problem e?

Here are some questions to expand on this information:
1. What is the scale factor for the shapes in the grid?
2. How do you determine if two shapes are proportional?
3. Can you solve the proportion \(\frac{1}{6} = \frac{2.5}{15}\)?
4. What does the equation \(\frac{y}{x} = \text{Scale}\) represent in geometric scaling?
5. How would you apply ratios in real-world scaling problems?

**Tip:** Always cross-multiply when solving proportions to ensure accuracy!

The user submitted a worksheet involving scaling and proportions. One problem involves scaling a shape on a grid (Problem d), and the other involves solving a proportion between the lengths of rectangles (Problem e).

Learn how to solve proportionality and scaling problems with this worksheet. Problem d involves determining the scale factor of shapes on a grid, while Problem e explores solving a proportion between rectangle lengths. Suitable for Grade 7 students.

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